Problems based on finding the no of arrangement of letters if vowels/consonants are at even/odd position

Problems based on finding the no of arrangement of letters if vowels/consonants are always together in a given word

Problems based on finding the no of arrangement of letters of the given word

Find the number of arrangements of the letters of the word 'ALGEBRA' without altering the relative positions of the vowels and the consonants.

The letters of the word LOGARITHM are arranged in all possible ways.The number of arrangements in which the relative positions of the vowels and consonants are not changed

In how many ways can the letters of the word FAILURE be arranged so that the consonants may occupy only odd positions?

In how many different ways can the letters of the word 'DETAIL' be arranged so that the vowels occupy only the odd positions?

Find the numbers of ways of arranging the letters of the word ARRANGE so that i) The two R's come together ii) A occurs at the beginning and the end iii) Relative positions of vowels and consonants are not disturbed

The number of words that can be made by re- arranging the letters of the word APURBA so that vowels and consonants are alternate is 18 b.35 c.36 d.none of these

In how many ways the word FAILURE can be arranged so that the consonants occupy only the odd positions?

In how many ways can be letters of the world 'CABLE' be arranged so that the vowels should always occupy odd positions ?